Reading libraries and parameters
library(tidyverse)
library(quickpsy)
library(cowplot)
list.files("R", full.names = TRUE) %>% walk(source)
source("graphical_parameters.R")
source("parameters.R")
load(file = "logdata/dat2.RData")
No two guess
fun_sym_no_two_guess2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[5] + + (1 - p[5] - p[6]) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) p[7] + (1 - p[7] - p[8]) * pnorm(x, p[1] - p[2], p[4]))))
fit_sym_no_two_guess2 <- quickpsy(dat2, orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_no_two_guess2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale, pini_scale,
pini_lapse, pini_lapse, pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_no_two_guess2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_no_two_guess2$curves,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

Two guess
fun_sym_two_guess2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[5] + p[7] + (1 - 2 * p[5] - p[7]) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) p[6] + (1 - 2 * p[6] - p[7]) * pnorm(x, p[1] - p[2], p[4]))))
fit_sym_two_guess2 <- quickpsy(dat2, orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_two_guess2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale, pini_scale,
pini_lapse, pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_two_guess2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_two_guess2$curves,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

No two guess vs two guess
sym_no_two_guess_vs_two_guess2 <- model_selection_lrt(
fit_sym_no_two_guess2$logliks,
fit_sym_two_guess2$logliks)
sym_no_two_guess_vs_two_guess2 %>%
group_by(best) %>%
count()
best_sym_no_two_guess2 <- sym_no_two_guess_vs_two_guess2 %>%
filter(best == "first") %>%
select(subject, cond_per_block)
best_sym_two_guess2 <- sym_no_two_guess_vs_two_guess2 %>%
filter(best == "second") %>%
select(subject, cond_per_block)
No two guess same slope
fun_sym_no_two_guess_same_slope2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[4] + + (1 - p[4] - p[5]) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) p[6] + (1 - p[6] - p[7]) * pnorm(x, p[1] - p[2], p[3]))))
fit_sym_no_two_guess_same_slope2 <- quickpsy(dat2, orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_no_two_guess_same_slope2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale,
pini_lapse, pini_lapse, pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_no_two_guess_same_slope2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_no_two_guess_same_slope2$curves,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

No two guess vs no two guess same slope
sym_no_two_guess_vs_no_two_guess_same_slope2 <- model_selection_lrt(
fit_sym_no_two_guess2$logliks,
fit_sym_no_two_guess_same_slope2$logliks)
sym_no_two_guess_vs_no_two_guess_same_slope2 %>%
semi_join(best_sym_no_two_guess2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_no_two_guess_same_slope2 <- sym_no_two_guess_vs_no_two_guess_same_slope2 %>%
semi_join(best_sym_no_two_guess2) %>%
filter(best == "second") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
Sym guess
fun_sym_guess2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[5] + (1 - 2 * p[5]) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) p[6] + (1 - 2 * p[6]) * pnorm(x, p[1] - p[2], p[4]))))
fit_sym_guess2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_guess2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale, pini_scale,
pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_guess2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_guess2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Sym guess vs no sym guess
sym_two_guess_vs_sym_guess2 <- model_selection_lrt(
fit_sym_two_guess2$logliks,
fit_sym_guess2$logliks)
sym_two_guess_vs_sym_guess2 %>%
semi_join(best_sym_two_guess2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_guess2 <- best_sym_two_guess2
Sym same guess
fun_sym_same_guess2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[5] + (1 - 2 * p[5]) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) p[5] + (1 - 2 * p[5]) * pnorm(x, p[1] - p[2], p[4]))))
fit_sym_same_guess2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_same_guess2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale, pini_scale,
pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_same_guess2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_same_guess2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Same guess vs no same slope
sym_same_guess_vs_no_same_guess2 <- model_selection_lrt(
fit_sym_guess2$logliks,
fit_sym_same_guess2$logliks)
sym_same_guess_vs_no_same_guess2 %>%
semi_join(best_sym_guess2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_no_same_guess2 <- sym_same_guess_vs_no_same_guess2 %>%
semi_join(best_sym_guess2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
best_sym_same_guess2 <- sym_same_guess_vs_no_same_guess2 %>%
semi_join(best_sym_guess2) %>%
filter(best == "second") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
No same guess same slope
fun_sym_guess_same_slope2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) p[5] + (1 - 2 * p[5]) * pnorm(x, p[1] - p[2], p[3]))))
fit_sym_guess_same_slope2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_guess_same_slope2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale,
pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_guess_same_slope2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_guess_same_slope2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

No same guess vs no same guess same slope
sym_same_guess_vs_same_guess_same_slope2 <- model_selection_lrt(
fit_sym_guess2$logliks,
fit_sym_guess_same_slope2$logliks)
sym_same_guess_vs_same_guess_same_slope2 %>%
semi_join(best_sym_no_same_guess2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_no_same_guess_same_slope2 <- best_sym_no_same_guess2
Absent lapses
fun_sym_absent_lapses2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1] - p[2], p[4]))))
fit_sym_absent_lapses2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_absent_lapses2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale, pini_scale),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_absent_lapses2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_absent_lapses2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Absent lapses vs no absent lapses
sym_absent_lapses_vs_no_absent_lapses2 <- model_selection_lrt(
fit_sym_same_guess2$logliks,
fit_sym_absent_lapses2$logliks)
sym_absent_lapses_vs_no_absent_lapses2 %>%
semi_join(best_sym_same_guess2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_no_absent_lapses2 <- sym_absent_lapses_vs_no_absent_lapses2 %>%
semi_join(best_sym_same_guess2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
best_sym_absent_lapses2 <- sym_absent_lapses_vs_no_absent_lapses2 %>%
semi_join(best_sym_same_guess2) %>%
filter(best == "second") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
Sym same guess same slope
fun_sym_same_guess_same_slope2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1] - p[2], p[3]))))
fit_sym_same_guess_same_slope2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_same_guess_same_slope2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale,
pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_same_guess_same_slope2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_same_guess_same_slope2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

No absent lapses vs no absent lapses same slope
sym_no_absent_lapses_vs_no_absent_lapses_same_slope2 <- model_selection_lrt(
fit_sym_same_guess2$logliks,
fit_sym_same_guess_same_slope2$logliks)
sym_no_absent_lapses_vs_no_absent_lapses_same_slope2 %>%
semi_join(best_sym_no_absent_lapses2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_no_absent_lapses_no_same_slope2 <- sym_no_absent_lapses_vs_no_absent_lapses_same_slope2 %>%
semi_join(best_sym_no_absent_lapses2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_no_absent_lapses_same_slope2 <- sym_no_absent_lapses_vs_no_absent_lapses_same_slope2 %>%
semi_join(best_sym_no_absent_lapses2) %>%
filter(best == "second") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
Absent lapses same slope
fun_sym_absent_lapses_same_slope2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1] + p[2], p[3]),
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1] - p[2], p[3]))))
fit_sym_absent_lapses_same_slope2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_absent_lapses_same_slope2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_origin, pini_scale),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_absent_lapses_same_slope2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_absent_lapses_same_slope2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Absent lapses vs absent lapses same slope
sym_absent_lapses_vs_absent_lapses_same_slope2 <- model_selection_lrt(
fit_sym_absent_lapses2$logliks,
fit_sym_absent_lapses_same_slope2$logliks)
sym_absent_lapses_vs_absent_lapses_same_slope2 %>%
semi_join(best_sym_absent_lapses2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_absent_lapses_no_same_slope2 <- sym_absent_lapses_vs_absent_lapses_same_slope2 %>%
semi_join(best_sym_absent_lapses2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_absent_lapses_same_slope2 <- sym_absent_lapses_vs_absent_lapses_same_slope2 %>%
semi_join(best_sym_absent_lapses2) %>%
filter(best == "second") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
Averages, curves and parameters (checking)
sym_averages_s_vs_d_test2 <-
(fit_sym_no_two_guess_same_slope2$averages %>% semi_join(best_sym_no_two_guess_same_slope2))
Joining, by = c("subject", "cond_per_block")
sym_curves_s_vs_d_test2 <-
(fit_sym_no_two_guess_same_slope2$curves %>% semi_join(best_sym_no_two_guess_same_slope2))
Joining, by = c("subject", "cond_per_block")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = sym_averages_s_vs_d_test2,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = sym_curves_s_vs_d_test2,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

sym_averages_s_vs_d_test2 <-
(fit_sym_guess_same_slope2$averages %>% semi_join(best_sym_no_same_guess2))
Joining, by = c("subject", "cond_per_block")
sym_curves_s_vs_d_test2 <-
(fit_sym_guess_same_slope2$curves %>% semi_join(best_sym_no_same_guess2))
Joining, by = c("subject", "cond_per_block")
ggplot() + facet_wrap(subject ~ cond_per_block) +
geom_point(data = sym_averages_s_vs_d_test2,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = sym_curves_s_vs_d_test2,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

sym_averages_s_vs_d_test2 <-
(fit_sym_same_guess2$averages %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))
Joining, by = c("subject", "cond_per_block")
sym_curves_s_vs_d_test2 <-
(fit_sym_same_guess2$curves %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))
Joining, by = c("subject", "cond_per_block")
ggplot() + facet_wrap(subject ~ cond_per_block) +
geom_point(data = sym_averages_s_vs_d_test2,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = sym_curves_s_vs_d_test2,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

sym_averages_s_vs_d_test2 <-
(fit_sym_same_guess_same_slope2$averages %>% semi_join(best_sym_no_absent_lapses_same_slope2))
Joining, by = c("subject", "cond_per_block")
sym_curves_s_vs_d_test2 <-
(fit_sym_same_guess_same_slope2$curves %>% semi_join(best_sym_no_absent_lapses_same_slope2))
Joining, by = c("subject", "cond_per_block")
ggplot() + facet_wrap(subject ~ cond_per_block) +
geom_point(data = sym_averages_s_vs_d_test2,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = sym_curves_s_vs_d_test2,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

sym_averages_s_vs_d_test2 <-
(fit_sym_absent_lapses2$averages %>% semi_join(best_sym_absent_lapses_no_same_slope2))
Joining, by = c("subject", "cond_per_block")
sym_curves_s_vs_d_test2 <-
(fit_sym_absent_lapses2$curves %>% semi_join(best_sym_absent_lapses_no_same_slope2))
Joining, by = c("subject", "cond_per_block")
ggplot() + facet_wrap(subject ~ cond_per_block) +
geom_point(data = sym_averages_s_vs_d_test2,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = sym_curves_s_vs_d_test2,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

sym_averages_s_vs_d_test2 <-
(fit_sym_absent_lapses_same_slope2$averages %>% semi_join(best_sym_absent_lapses_same_slope2))
Joining, by = c("subject", "cond_per_block")
sym_curves_s_vs_d_test2 <-
(fit_sym_absent_lapses_same_slope2$curves %>% semi_join(best_sym_absent_lapses_same_slope2))
Joining, by = c("subject", "cond_per_block")
ggplot() + facet_wrap(subject ~ cond_per_block) +
geom_point(data = sym_averages_s_vs_d_test2,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = sym_curves_s_vs_d_test2,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

Averages, curves and parameters
sym_averages_s_vs_d2 <-
(fit_sym_no_two_guess_same_slope2$averages %>% semi_join(best_sym_no_two_guess_same_slope2)) %>%
bind_rows((fit_sym_guess_same_slope2$averages %>% semi_join(best_sym_no_same_guess2))) %>%
bind_rows((fit_sym_same_guess2$averages %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))) %>%
bind_rows((fit_sym_same_guess_same_slope2$averages %>% semi_join(best_sym_no_absent_lapses_same_slope2))) %>%
bind_rows((fit_sym_absent_lapses2$averages %>% semi_join(best_sym_absent_lapses_no_same_slope2))) %>%
bind_rows((fit_sym_absent_lapses_same_slope2$averages %>% semi_join(best_sym_absent_lapses_same_slope2)))
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
sym_curves_s_vs_d2 <-
(fit_sym_no_two_guess_same_slope2$curves %>% semi_join(best_sym_no_two_guess_same_slope2)) %>%
bind_rows((fit_sym_guess_same_slope2$curves %>% semi_join(best_sym_no_same_guess2))) %>%
bind_rows((fit_sym_same_guess2$curves %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))) %>%
bind_rows((fit_sym_same_guess_same_slope2$curves %>% semi_join(best_sym_no_absent_lapses_same_slope2))) %>%
bind_rows((fit_sym_absent_lapses2$curves %>% semi_join(best_sym_absent_lapses_no_same_slope2))) %>%
bind_rows((fit_sym_absent_lapses_same_slope2$curves %>% semi_join(best_sym_absent_lapses_same_slope2)))
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
sym_par_s_vs_d2 <-
(fit_sym_no_two_guess_same_slope2$par %>% semi_join(best_sym_no_two_guess_same_slope2)) %>%
bind_rows((fit_sym_guess_same_slope2$par %>% semi_join(best_sym_no_same_guess2))) %>%
bind_rows((fit_sym_same_guess2$par %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))) %>%
bind_rows((fit_sym_same_guess_same_slope2$par %>% semi_join(best_sym_no_absent_lapses_same_slope2))) %>%
bind_rows((fit_sym_absent_lapses2$par %>% semi_join(best_sym_absent_lapses_no_same_slope2))) %>%
bind_rows((fit_sym_absent_lapses_same_slope2$par %>% semi_join(best_sym_absent_lapses_same_slope2)))
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
Joining, by = c("subject", "cond_per_block")
sym_par_s_vs_d_long2 <- sym_par_s_vs_d2 %>%
spread(parn, par)
ggplot() + facet_wrap(subject ~ cond_per_block) +
geom_point(data = sym_averages_s_vs_d2,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = sym_curves_s_vs_d2,
aes(x = x, y = y, color = references)) +
geom_vline(data = sym_par_s_vs_d_long2,
aes(xintercept = p1, lty = "p1")) +
geom_vline(data = sym_par_s_vs_d_long2,
aes(xintercept = p1 + p2, lty = "p1 +p2")) +
theme_grey() + theme(legend.position = "top")

No two guess same slope zero
fun_sym_no_two_guess_same_slope_zero2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[2] + + (1 - p[2] - p[3]) * pnorm(x, 0, p[1]),
function(x, p) p[4] + (1 - p[4] - p[5]) * pnorm(x, 0, p[1]))))
fit_sym_no_two_guess_same_slope_zero2 <- quickpsy(dat2, orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_no_two_guess_same_slope_zero2,
xmin = -3, xmax = 3,
parini = list(pini_scale,
pini_lapse, pini_lapse, pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_no_two_guess_same_slope_zero2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_no_two_guess_same_slope_zero2$curves,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

No two guess same slope zero vs no two guess same slope
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_zero2 <- model_selection_lrt(
fit_sym_no_two_guess_same_slope2$logliks,
fit_sym_no_two_guess_same_slope_zero2$logliks)
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_zero2 %>%
semi_join(best_sym_no_two_guess_same_slope2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_no_two_guess_same_slope_no_zero2 <- sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_zero2 %>%
semi_join(best_sym_no_two_guess_same_slope2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_no_two_guess_same_slope_zero2 <- sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_zero2 %>%
semi_join(best_sym_no_two_guess_same_slope2) %>%
filter(best == "second") %>%
select(subject, cond_per_block) %>%
mutate(best = "zero")
Joining, by = c("subject", "cond_per_block")
No two guess same slope s
fun_sym_no_two_guess_same_slope_s2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[3] + + (1 - p[3] - p[4]) * pnorm(x, p[1], p[2]),
function(x, p) p[5] + (1 - p[5] - p[6]) * pnorm(x, p[1], p[2]))))
fit_sym_no_two_guess_same_slope_s2 <- quickpsy(dat2, orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_no_two_guess_same_slope_s2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale,
pini_lapse, pini_lapse, pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_no_two_guess_same_slope_s2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_no_two_guess_same_slope_s2$curves,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

No two guess same slope vs no two guess same slope s
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_s2 <- model_selection_lrt(
fit_sym_no_two_guess_same_slope2$logliks,
fit_sym_no_two_guess_same_slope_s2$logliks)
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_s2 %>%
semi_join(best_sym_no_two_guess_same_slope_no_zero2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
No two guess same slope d
fun_sym_no_two_guess_same_slope_d2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[3] + + (1 - p[3] - p[4]) * pnorm(x, p[1], p[2]),
function(x, p) p[5] + (1 - p[5] - p[6]) * pnorm(x, -p[1], p[2]))))
fit_sym_no_two_guess_same_slope_d2 <- quickpsy(dat2, orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_no_two_guess_same_slope_d2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale,
pini_lapse, pini_lapse, pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_no_two_guess_same_slope_d2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_no_two_guess_same_slope_d2$curves,
aes(x = x, y = y, color = references)) +
theme_grey() + theme(legend.position = "top")

No two guess same slope vs no two guess same slope d
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_d2 <- model_selection_lrt(
fit_sym_no_two_guess_same_slope2$logliks,
fit_sym_no_two_guess_same_slope_d2$logliks)
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_d2 %>%
semi_join(best_sym_no_two_guess_same_slope_no_zero2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_no_two_guess_same_slope_no_zero_full2 <- sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_d2 %>%
semi_join(best_sym_no_two_guess_same_slope_no_zero2) %>%
filter(best == "first") %>%
select(subject, cond_per_block) %>%
mutate(best = "full")
Joining, by = c("subject", "cond_per_block")
No same guess same slope zero
fun_sym_guess_same_slope_zero2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[2] + (1 - 2 * p[2]) * pnorm(x, 0, p[1]),
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, 0, p[1]))))
fit_sym_guess_same_slope_zero2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_guess_same_slope_zero2,
xmin = -3, xmax = 3,
parini = list(pini_scale,
pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_guess_same_slope_zero2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_guess_same_slope_zero2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

No same guess same slope vs no same guess same slope zero
sym_guess_same_slope_vs_sym_guess_same_slope_zero2 <- model_selection_lrt(
fit_sym_guess_same_slope2$logliks,
fit_sym_guess_same_slope_zero2$logliks)
sym_guess_same_slope_vs_sym_guess_same_slope_zero2 %>%
semi_join(best_sym_no_same_guess2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_guess_same_slope_no_zero2 <- sym_guess_same_slope_vs_sym_guess_same_slope_zero2 %>%
semi_join(best_sym_no_same_guess2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
No same guess same slope s
fun_sym_guess_same_slope_s2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]),
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1], p[2]))))
fit_sym_guess_same_slope_s2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_guess_same_slope_s2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale,
pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_guess_same_slope_s2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_guess_same_slope_s2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

No same guess same slope no zero vs no same guess same slope no zero s
sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_s2 <- model_selection_lrt(
fit_sym_guess_same_slope2$logliks,
fit_sym_guess_same_slope_s2$logliks)
sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_s2 %>%
semi_join(best_sym_guess_same_slope_no_zero2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_guess_same_slope_no_zero_no_s2 <- sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_s2 %>%
semi_join(best_sym_guess_same_slope_no_zero2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
best_sym_guess_same_slope_no_zero_s2 <- sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_s2 %>%
semi_join(best_sym_guess_same_slope_no_zero2) %>%
filter(best == "second") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
No same guess same slope d
fun_sym_guess_same_slope_d2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]),
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, -p[1], p[2]))))
fit_sym_guess_same_slope_d2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_guess_same_slope_d2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale,
pini_lapse, pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_guess_same_slope_d2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_guess_same_slope_d2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

No same guess same slope no zero vs no same guess same slope no zero d
sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_d2 <- model_selection_lrt(
fit_sym_guess_same_slope2$logliks,
fit_sym_guess_same_slope_d2$logliks)
sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_d2 %>%
semi_join(best_sym_guess_same_slope_no_zero2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_guess_same_slope_no_zero_full2 <- sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_d2 %>%
semi_join(best_sym_guess_same_slope_no_zero2) %>%
filter(best == "first") %>%
select(subject, cond_per_block) %>%
mutate(best = "full")
Joining, by = c("subject", "cond_per_block")
Sym same guess no same slope zero
fun_sym_same_guess_zero2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, 0, p[1]),
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, 0, p[2]))))
fit_sym_same_guess_zero2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_same_guess_zero2,
xmin = -3, xmax = 3,
parini = list(pini_scale, pini_scale,
pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_same_guess_zero2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_same_guess_zero2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Same guess no same slope no zero vs Same guess no same slope zero
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_zero2 <- model_selection_lrt(
fit_sym_same_guess2$logliks,
fit_sym_same_guess_zero2$logliks)
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_zero2 %>%
semi_join(best_sym_no_absent_lapses_no_same_slope2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_same_guess_no_same_slope_no_zero <- sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_zero2 %>%
semi_join(best_sym_no_absent_lapses_no_same_slope2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_same_guess_no_same_slope_zero2 <- sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_zero2 %>%
semi_join(best_sym_no_absent_lapses_no_same_slope2) %>%
filter(best == "second") %>%
select(subject, cond_per_block) %>%
mutate(best = "zero")
Joining, by = c("subject", "cond_per_block")
Sym same guess no same slope no zero s
fun_sym_same_guess_no_zero_s2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1], p[2]),
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1], p[3]))))
fit_sym_same_guess_no_zero_s2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_same_guess_no_zero_s2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale, pini_scale,
pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_same_guess_no_zero_s2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_same_guess_no_zero_s2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Same guess no same slope no zero vs Same guess no same slope no zero s
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_s2 <- model_selection_lrt(
fit_sym_same_guess2$logliks,
fit_sym_same_guess_no_zero_s2$logliks)
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_s2 %>%
semi_join(best_sym_same_guess_no_same_slope_no_zero) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
Sym same guess no same slope no zero d
fun_sym_same_guess_no_zero_d2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1], p[2]),
function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, -p[1], p[3]))))
fit_sym_same_guess_no_zero_d2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_same_guess_no_zero_d2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale, pini_scale,
pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_same_guess_no_zero_d2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_same_guess_no_zero_d2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Same guess no same slope no zero vs Same guess no same slope no zero d
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_d2 <- model_selection_lrt(
fit_sym_same_guess2$logliks,
fit_sym_same_guess_no_zero_d2$logliks)
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_d2%>%
semi_join(best_sym_same_guess_no_same_slope_no_zero) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_same_guess_no_same_slope_no_zero_s2 <- sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_d2 %>%
semi_join(best_sym_same_guess_no_same_slope_no_zero) %>%
filter(best == "first") %>%
select(subject, cond_per_block) %>%
mutate(best = "sensory")
Joining, by = c("subject", "cond_per_block")
Sym same guess same slope zero
fun_sym_same_guess_same_slope_zero2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[2] + (1 - 2 * p[2]) * pnorm(x, 0, p[1]),
function(x, p) p[2] + (1 - 2 * p[2]) * pnorm(x, 0, p[1]))))
fit_sym_same_guess_same_slope_zero2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_same_guess_same_slope_zero2,
xmin = -3, xmax = 3,
parini = list(pini_scale,
pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_same_guess_same_slope_zero2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_same_guess_same_slope_zero2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Same guess same slope no zero vs same guess same slope zero
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_zero2 <- model_selection_lrt(
fit_sym_same_guess_same_slope2$logliks,
fit_sym_same_guess_same_slope_zero2$logliks)
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_zero2 %>%
semi_join(best_sym_no_absent_lapses_same_slope2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_same_guess_same_slope_no_zero2 <- sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_zero2 %>%
semi_join(best_sym_no_absent_lapses_same_slope2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
Sym same guess same slope no zero s
fun_sym_same_guess_same_slope_no_zero_s2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]),
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]))))
fit_sym_same_guess_same_slope_no_zero_s2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_same_guess_same_slope_no_zero_s2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale,
pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_same_guess_same_slope_no_zero_s2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_same_guess_same_slope_no_zero_s2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Same guess same slope no zero vs same guess same slope no zero s
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_s2 <- model_selection_lrt(
fit_sym_same_guess_same_slope2$logliks,
fit_sym_same_guess_same_slope_no_zero_s2$logliks)
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_s2 %>%
semi_join(best_sym_same_guess_same_slope_no_zero2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
Sym same guess same slope no zero d
fun_sym_same_guess_same_slope_no_zero_d2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]),
function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, -p[1], p[2]))))
fit_sym_same_guess_same_slope_no_zero_d2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_same_guess_same_slope_no_zero_d2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale,
pini_lapse),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_same_guess_same_slope_no_zero_d2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_same_guess_same_slope_no_zero_d2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Same guess same slope no zero vs same guess same slope no zero d
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_d2 <- model_selection_lrt(
fit_sym_same_guess_same_slope2$logliks,
fit_sym_same_guess_same_slope_no_zero_d2$logliks)
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_d2 %>%
semi_join(best_sym_same_guess_same_slope_no_zero2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_same_guess_same_slope_no_zero_full2 <- sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_s2 %>%
semi_join(best_sym_same_guess_same_slope_no_zero2) %>%
filter(best == "first") %>%
select(subject, cond_per_block) %>%
mutate(best = "full")
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_same_guess_same_slope_no_zero_s2 <- sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_s2 %>%
semi_join(best_sym_same_guess_same_slope_no_zero2) %>%
filter(best == "second") %>%
select(subject, cond_per_block) %>%
mutate(best = "sensory")
Joining, by = c("subject", "cond_per_block")
Absent lapses no same slope zero
fun_sym_absent_lapses_no_same_slope_zero2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, 0, p[1]),
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, 0, p[2]))))
fit_sym_absent_lapses_no_same_slope_zero2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_absent_lapses_no_same_slope_zero2,
xmin = -3, xmax = 3,
parini = list(pini_scale, pini_scale),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_absent_lapses_no_same_slope_zero2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_absent_lapses_no_same_slope_zero2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Absent lapses no same slope vs absent lapses no same slope zero
sym_absent_lapses_no_same_slope_vs_absent_lapses_no_same_slope_zero2 <- model_selection_lrt(
fit_sym_absent_lapses2$logliks,
fit_sym_absent_lapses_no_same_slope_zero2$logliks)
sym_absent_lapses_no_same_slope_vs_absent_lapses_no_same_slope_zero2 %>%
semi_join(best_sym_absent_lapses_no_same_slope2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
Absent lapses no same slope no zero s
fun_sym_absent_lapses_no_same_slope_s2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]),
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[3]))))
fit_sym_absent_lapses_no_same_slope_s2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_absent_lapses_no_same_slope_s2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale, pini_scale),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_absent_lapses_no_same_slope_s2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_absent_lapses_no_same_slope_s2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Absent lapses no same slope no zero vs absent lapses no same slope no zero s
sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_s2 <- model_selection_lrt(
fit_sym_absent_lapses2$logliks,
fit_sym_absent_lapses_no_same_slope_s2$logliks)
sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_s2 %>%
semi_join(best_sym_absent_lapses_no_same_slope2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_sym_absent_lapses_no_same_slope_no_zero_no_s2 <- sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_s2 %>%
semi_join(best_sym_absent_lapses_no_same_slope2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_absent_lapses_no_same_slope_no_zero_s2 <- sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_s2 %>%
semi_join(best_sym_absent_lapses_no_same_slope2) %>%
filter(best == "second") %>%
select(subject, cond_per_block) %>%
mutate(best = "sensory")
Joining, by = c("subject", "cond_per_block")
Absent lapses no same slope no zero d
fun_sym_absent_lapses_no_same_slope_d2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]),
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, -p[1], p[3]))))
fit_sym_absent_lapses_no_same_slope_d2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_absent_lapses_no_same_slope_d2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale, pini_scale),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_absent_lapses_no_same_slope_d2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_absent_lapses_no_same_slope_d2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Absent lapses no same slope no zero vs absent lapses no same slope no zero d
sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_d2 <- model_selection_lrt(
fit_sym_absent_lapses2$logliks,
fit_sym_absent_lapses_no_same_slope_d2$logliks)
sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_d2 %>%
semi_join(best_sym_absent_lapses_no_same_slope2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_absent_lapses_no_same_slope_no_zero_full2 <- sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_d2 %>%
semi_join(best_sym_absent_lapses_no_same_slope2) %>%
anti_join(best_sym_absent_lapses_no_same_slope_no_zero_s2, by = c("subject", "cond_per_block")) %>%
filter(best == "first") %>%
select(subject, cond_per_block) %>%
mutate(best = "full")
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_sym_absent_lapses_no_same_slope_no_zero_d2 <- sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_d2 %>%
semi_join(best_sym_absent_lapses_no_same_slope2) %>%
filter(best == "second") %>%
select(subject, cond_per_block) %>%
mutate(best = "decision")
Joining, by = c("subject", "cond_per_block")
Absent lapses same slope zero
fun_sym_absent_lapses_same_slope_zero2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, 0, p[1]),
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, 0, p[1]))))
fit_sym_absent_lapses_same_slope_zero2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_absent_lapses_same_slope_zero2,
xmin = -3, xmax = 3,
parini = list(pini_scale),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_absent_lapses_same_slope_zero2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_absent_lapses_same_slope_zero2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Absent lapses same slope no zero vs absent lapses same slope zero
sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_zero2 <- model_selection_lrt(
fit_sym_absent_lapses_same_slope2$logliks,
fit_sym_absent_lapses_same_slope_zero2$logliks)
sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_zero2 %>%
semi_join(best_sym_absent_lapses_same_slope2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_absent_lapses_same_slope_no_zero2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_zero2 %>%
semi_join(best_sym_absent_lapses_same_slope2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
### Add to s vs d
best_absent_lapses_same_slope_zero2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_zero2 %>%
semi_join(best_sym_absent_lapses_same_slope2) %>%
filter(best == "second") %>%
select(subject, cond_per_block) %>%
mutate(best = "zero")
Joining, by = c("subject", "cond_per_block")
Absent lapses same slope no zero s
fun_sym_absent_lapses_same_slope_no_zero_s2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]),
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]))))
fit_sym_absent_lapses_same_slope_no_zero_s2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_absent_lapses_same_slope_no_zero_s2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_absent_lapses_same_slope_no_zero_s2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_absent_lapses_same_slope_no_zero_s2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Absent lapses same slope no zero vs absent lapses same slope no zero s
sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 <- model_selection_lrt(
fit_sym_absent_lapses_same_slope2$logliks,
fit_sym_absent_lapses_same_slope_no_zero_s2$logliks)
sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 %>%
semi_join(best_absent_lapses_same_slope_no_zero2) %>%
group_by(best) %>%
count()
Joining, by = c("subject", "cond_per_block")
best_absent_lapses_same_slope_no_zero_no_s2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 %>%
semi_join(best_absent_lapses_same_slope_no_zero2) %>%
filter(best == "first") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
best_absent_lapses_same_slope_no_zero_s2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 %>%
semi_join(best_absent_lapses_same_slope_no_zero2) %>%
filter(best == "second") %>%
select(subject, cond_per_block)
Joining, by = c("subject", "cond_per_block")
Absent lapses same slope no zero d
fun_sym_absent_lapses_same_slope_no_zero_d2 <- dat2 %>%
distinct(references) %>%
bind_cols(tibble(fun = c(
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]),
function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, -p[1], p[2]))))
fit_sym_absent_lapses_same_slope_no_zero_d2 <- quickpsy(dat2,
orientation, response,
grouping = .(subject, references, cond_per_block),
fun = fun_sym_absent_lapses_same_slope_no_zero_d2,
xmin = -3, xmax = 3,
parini = list(pini_origin, pini_scale),
bootstrap = "none")
ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
geom_point(data = fit_sym_absent_lapses_same_slope_no_zero_d2$averages,
aes(x = orientation, y = prob, color = references)) +
geom_line(data = fit_sym_absent_lapses_same_slope_no_zero_d2$curves,
aes(x = x, y = y, color = references, lty = "all")) +
theme_grey() + theme(legend.position = "top")

Absent lapses same slope no zero vs absent lapses same slope no zero d
Add all best
best2 <- best_sym_no_two_guess_same_slope_zero2 %>%
bind_rows(best_sym_no_two_guess_same_slope_no_zero_full2) %>%
bind_rows(best_sym_guess_same_slope_no_zero_full2) %>%
bind_rows(best_sym_same_guess_no_same_slope_zero2) %>%
bind_rows(best_sym_same_guess_no_same_slope_no_zero_s2) %>%
bind_rows(best_sym_same_guess_same_slope_no_zero_full2) %>%
bind_rows(best_sym_same_guess_same_slope_no_zero_s2) %>%
bind_rows(best_sym_absent_lapses_no_same_slope_no_zero_s2) %>%
bind_rows(best_sym_absent_lapses_no_same_slope_no_zero_full2) %>%
bind_rows(best_sym_absent_lapses_no_same_slope_no_zero_d2) %>%
bind_rows(best_absent_lapses_same_slope_zero2) %>%
bind_rows(best_absent_lapses_same_slope_no_zero_no_s2) %>%
bind_rows(best_absent_lapses_same_slope_no_zero_s2)
sym_averages_s_vs_d_best2 <- sym_averages_s_vs_d2 %>%
left_join(best2)
Joining, by = c("subject", "cond_per_block")
sym_curves_s_vs_d_best2 <- sym_curves_s_vs_d2 %>%
left_join(best2)
Joining, by = c("subject", "cond_per_block")
sym_par_s_vs_d_best2 <- sym_par_s_vs_d2 %>%
left_join(best2)
Joining, by = c("subject", "cond_per_block")
sym_par_s_vs_d_best_long2 <- sym_par_s_vs_d_best2 %>%
select(subject, cond_per_block, par, best, parn) %>%
spread(parn, par)
sym_par_s_vs_d_best_abs2 <- sym_par_s_vs_d_best2 %>%
filter(parn == "p1" | parn == "p2") %>%
mutate(parn = if_else(parn == "p1",
"Sensory\nbias", "Decisional\nbias"),
abs_par = abs(par))
Save data
---
title: "Symmetric task "
output: html_notebook
---

### Reading libraries and parameters

```{r, message=FALSE}
library(tidyverse)
library(quickpsy)
library(cowplot)

list.files("R", full.names = TRUE) %>% walk(source)
source("graphical_parameters.R")
source("parameters.R")

load(file = "logdata/dat2.RData")

```

### No two guess  
```{r fig.height=10, fig.swidth=15}
fun_sym_no_two_guess2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[5] + + (1 - p[5] - p[6]) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) p[7] + (1 - p[7] - p[8]) * pnorm(x, p[1] - p[2], p[4]))))

fit_sym_no_two_guess2 <- quickpsy(dat2, orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_no_two_guess2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale, pini_scale, 
                              pini_lapse, pini_lapse, pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_no_two_guess2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_no_two_guess2$curves, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

### Two guess
```{r fig.height=10, fig.width=15}
fun_sym_two_guess2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[5] + p[7] + (1 - 2 * p[5] - p[7]) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) p[6] + (1 - 2 * p[6] - p[7]) * pnorm(x, p[1] - p[2], p[4]))))

fit_sym_two_guess2 <- quickpsy(dat2, orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_two_guess2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale, pini_scale, 
                              pini_lapse, pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_two_guess2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_two_guess2$curves, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

### No two guess vs two guess
```{r}
sym_no_two_guess_vs_two_guess2 <- model_selection_lrt(
  fit_sym_no_two_guess2$logliks, 
  fit_sym_two_guess2$logliks) 

sym_no_two_guess_vs_two_guess2 %>% 
  group_by(best) %>% 
  count()

best_sym_no_two_guess2 <- sym_no_two_guess_vs_two_guess2 %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

best_sym_two_guess2 <- sym_no_two_guess_vs_two_guess2 %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block)

```

### No two guess same slope  
```{r fig.height=10, fig.width=15}
fun_sym_no_two_guess_same_slope2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[4] + + (1 - p[4] - p[5]) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) p[6] + (1 - p[6] - p[7]) * pnorm(x, p[1] - p[2], p[3]))))

fit_sym_no_two_guess_same_slope2 <- quickpsy(dat2, orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_no_two_guess_same_slope2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale, 
                              pini_lapse, pini_lapse, pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_no_two_guess_same_slope2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_no_two_guess_same_slope2$curves, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

### No two guess vs no two guess same slope
```{r}
sym_no_two_guess_vs_no_two_guess_same_slope2 <- model_selection_lrt(
  fit_sym_no_two_guess2$logliks, 
  fit_sym_no_two_guess_same_slope2$logliks) 

sym_no_two_guess_vs_no_two_guess_same_slope2 %>%
  semi_join(best_sym_no_two_guess2) %>% 
  group_by(best) %>% 
  count()


### Add to s vs d
best_sym_no_two_guess_same_slope2 <- sym_no_two_guess_vs_no_two_guess_same_slope2 %>% 
  semi_join(best_sym_no_two_guess2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block)

```

### Sym guess
```{r fig.height=10, fig.width=15}
fun_sym_guess2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[5] + (1 - 2 * p[5]) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) p[6] + (1 - 2 * p[6]) * pnorm(x, p[1] - p[2], p[4]))))

fit_sym_guess2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_guess2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale, pini_scale, 
                              pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_guess2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_guess2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```


### Sym guess vs no sym guess
```{r}
sym_two_guess_vs_sym_guess2 <- model_selection_lrt(
  fit_sym_two_guess2$logliks, 
  fit_sym_guess2$logliks) 

sym_two_guess_vs_sym_guess2 %>%
  semi_join(best_sym_two_guess2) %>% 
  group_by(best) %>% 
  count()

best_sym_guess2 <- best_sym_two_guess2
```


### Sym same guess
```{r fig.height=10, fig.width=15}
fun_sym_same_guess2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[5] + (1 - 2 * p[5]) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) p[5] + (1 - 2 * p[5]) * pnorm(x, p[1] - p[2], p[4]))))

fit_sym_same_guess2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject,  references, cond_per_block),
                fun = fun_sym_same_guess2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale, pini_scale, 
                              pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_same_guess2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_same_guess2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Same guess vs no same slope
```{r}
sym_same_guess_vs_no_same_guess2 <- model_selection_lrt(
  fit_sym_guess2$logliks, 
  fit_sym_same_guess2$logliks) 

sym_same_guess_vs_no_same_guess2 %>%
  semi_join(best_sym_guess2) %>% 
  group_by(best) %>% 
  count()

best_sym_no_same_guess2 <- sym_same_guess_vs_no_same_guess2 %>% 
  semi_join(best_sym_guess2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

best_sym_same_guess2 <- sym_same_guess_vs_no_same_guess2 %>% 
  semi_join(best_sym_guess2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block)

```

### No same guess same slope
```{r fig.height=10, fig.width=15}
fun_sym_guess_same_slope2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) p[5] + (1 - 2 * p[5]) * pnorm(x, p[1] - p[2], p[3]))))

fit_sym_guess_same_slope2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_guess_same_slope2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale, 
                              pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_guess_same_slope2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_guess_same_slope2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```


### No same guess vs no same guess same slope
```{r}
sym_same_guess_vs_same_guess_same_slope2 <- model_selection_lrt(
  fit_sym_guess2$logliks, 
  fit_sym_guess_same_slope2$logliks) 

sym_same_guess_vs_same_guess_same_slope2 %>%
  semi_join(best_sym_no_same_guess2) %>% 
  group_by(best) %>% 
  count()

### Add to s vs d
best_sym_no_same_guess_same_slope2 <- best_sym_no_same_guess2
  
```

### Absent lapses
```{r fig.height=10, fig.width=15}
fun_sym_absent_lapses2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1] - p[2], p[4]))))

fit_sym_absent_lapses2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_absent_lapses2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale, pini_scale),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_absent_lapses2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_absent_lapses2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Absent lapses vs no absent lapses
```{r}
sym_absent_lapses_vs_no_absent_lapses2 <- model_selection_lrt(
  fit_sym_same_guess2$logliks, 
  fit_sym_absent_lapses2$logliks) 

sym_absent_lapses_vs_no_absent_lapses2 %>%
  semi_join(best_sym_same_guess2) %>% 
  group_by(best) %>% 
  count()

best_sym_no_absent_lapses2 <- sym_absent_lapses_vs_no_absent_lapses2 %>% 
  semi_join(best_sym_same_guess2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

best_sym_absent_lapses2 <- sym_absent_lapses_vs_no_absent_lapses2 %>% 
  semi_join(best_sym_same_guess2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block)

```

### Sym same guess same slope 
```{r fig.height=10, fig.width=15}
fun_sym_same_guess_same_slope2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1] - p[2], p[3]))))

fit_sym_same_guess_same_slope2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_same_guess_same_slope2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale, 
                              pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_same_guess_same_slope2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_same_guess_same_slope2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### No absent lapses vs no absent lapses same slope
```{r}
sym_no_absent_lapses_vs_no_absent_lapses_same_slope2 <- model_selection_lrt(
  fit_sym_same_guess2$logliks, 
  fit_sym_same_guess_same_slope2$logliks) 

sym_no_absent_lapses_vs_no_absent_lapses_same_slope2 %>%
  semi_join(best_sym_no_absent_lapses2) %>% 
  group_by(best) %>% 
  count()

### Add to s vs d
best_sym_no_absent_lapses_no_same_slope2 <- sym_no_absent_lapses_vs_no_absent_lapses_same_slope2 %>% 
  semi_join(best_sym_no_absent_lapses2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

### Add to s vs d
best_sym_no_absent_lapses_same_slope2 <- sym_no_absent_lapses_vs_no_absent_lapses_same_slope2 %>% 
  semi_join(best_sym_no_absent_lapses2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block)

```

### Absent lapses same slope 
```{r fig.height=10, fig.width=15}
fun_sym_absent_lapses_same_slope2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1] + p[2], p[3]), 
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1] - p[2], p[3]))))

fit_sym_absent_lapses_same_slope2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_absent_lapses_same_slope2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_origin, pini_scale),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_absent_lapses_same_slope2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_absent_lapses_same_slope2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Absent lapses vs absent lapses same slope
```{r}
sym_absent_lapses_vs_absent_lapses_same_slope2 <- model_selection_lrt(
  fit_sym_absent_lapses2$logliks, 
  fit_sym_absent_lapses_same_slope2$logliks) 

sym_absent_lapses_vs_absent_lapses_same_slope2 %>%
  semi_join(best_sym_absent_lapses2) %>% 
  group_by(best) %>% 
  count()

### Add to s vs d
best_sym_absent_lapses_no_same_slope2 <- sym_absent_lapses_vs_absent_lapses_same_slope2 %>% 
  semi_join(best_sym_absent_lapses2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

### Add to s vs d
best_sym_absent_lapses_same_slope2 <- sym_absent_lapses_vs_absent_lapses_same_slope2 %>% 
  semi_join(best_sym_absent_lapses2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block)

```


### Averages, curves and parameters (checking)
```{r}
sym_averages_s_vs_d_test2 <- 
  (fit_sym_no_two_guess_same_slope2$averages %>% semi_join(best_sym_no_two_guess_same_slope2))

sym_curves_s_vs_d_test2 <- 
  (fit_sym_no_two_guess_same_slope2$curves %>% semi_join(best_sym_no_two_guess_same_slope2))

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = sym_averages_s_vs_d_test2, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = sym_curves_s_vs_d_test2, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

```{r}
sym_averages_s_vs_d_test2 <- 
  (fit_sym_guess_same_slope2$averages %>% semi_join(best_sym_no_same_guess2))

sym_curves_s_vs_d_test2 <- 
  (fit_sym_guess_same_slope2$curves %>% semi_join(best_sym_no_same_guess2))


ggplot() + facet_wrap(subject ~ cond_per_block) +
  geom_point(data = sym_averages_s_vs_d_test2, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = sym_curves_s_vs_d_test2, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

```{r}
sym_averages_s_vs_d_test2 <- 
  (fit_sym_same_guess2$averages %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))

sym_curves_s_vs_d_test2 <- 
  (fit_sym_same_guess2$curves %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))


ggplot() + facet_wrap(subject ~ cond_per_block) +
  geom_point(data = sym_averages_s_vs_d_test2, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = sym_curves_s_vs_d_test2, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

```{r}
sym_averages_s_vs_d_test2 <- 
  (fit_sym_same_guess_same_slope2$averages %>% semi_join(best_sym_no_absent_lapses_same_slope2))

sym_curves_s_vs_d_test2 <- 
  (fit_sym_same_guess_same_slope2$curves %>% semi_join(best_sym_no_absent_lapses_same_slope2))


ggplot() + facet_wrap(subject ~ cond_per_block) +
  geom_point(data = sym_averages_s_vs_d_test2, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = sym_curves_s_vs_d_test2, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

```{r}
sym_averages_s_vs_d_test2 <- 
  (fit_sym_absent_lapses2$averages %>% semi_join(best_sym_absent_lapses_no_same_slope2))

sym_curves_s_vs_d_test2 <- 
  (fit_sym_absent_lapses2$curves %>% semi_join(best_sym_absent_lapses_no_same_slope2))


ggplot() + facet_wrap(subject ~ cond_per_block) +
  geom_point(data = sym_averages_s_vs_d_test2, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = sym_curves_s_vs_d_test2, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

```{r fig.height=8, fig.width=8}
sym_averages_s_vs_d_test2 <- 
  (fit_sym_absent_lapses_same_slope2$averages %>% semi_join(best_sym_absent_lapses_same_slope2))

sym_curves_s_vs_d_test2 <- 
  (fit_sym_absent_lapses_same_slope2$curves %>% semi_join(best_sym_absent_lapses_same_slope2))


ggplot() + facet_wrap(subject ~ cond_per_block) +
  geom_point(data = sym_averages_s_vs_d_test2, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = sym_curves_s_vs_d_test2, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

### Averages, curves and parameters 
```{r fig.height=15, fig.width=15}
sym_averages_s_vs_d2 <- 
  (fit_sym_no_two_guess_same_slope2$averages %>% semi_join(best_sym_no_two_guess_same_slope2)) %>% 
  bind_rows((fit_sym_guess_same_slope2$averages %>% semi_join(best_sym_no_same_guess2))) %>% 
  bind_rows((fit_sym_same_guess2$averages %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))) %>% 
  bind_rows((fit_sym_same_guess_same_slope2$averages %>% semi_join(best_sym_no_absent_lapses_same_slope2))) %>% 
  bind_rows((fit_sym_absent_lapses2$averages %>% semi_join(best_sym_absent_lapses_no_same_slope2))) %>% 
  bind_rows((fit_sym_absent_lapses_same_slope2$averages %>% semi_join(best_sym_absent_lapses_same_slope2)))

sym_curves_s_vs_d2 <- 
  (fit_sym_no_two_guess_same_slope2$curves %>% semi_join(best_sym_no_two_guess_same_slope2)) %>% 
  bind_rows((fit_sym_guess_same_slope2$curves %>% semi_join(best_sym_no_same_guess2))) %>% 
  bind_rows((fit_sym_same_guess2$curves %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))) %>% 
  bind_rows((fit_sym_same_guess_same_slope2$curves %>% semi_join(best_sym_no_absent_lapses_same_slope2))) %>% 
  bind_rows((fit_sym_absent_lapses2$curves %>% semi_join(best_sym_absent_lapses_no_same_slope2))) %>% 
  bind_rows((fit_sym_absent_lapses_same_slope2$curves %>% semi_join(best_sym_absent_lapses_same_slope2)))

sym_par_s_vs_d2 <- 
  (fit_sym_no_two_guess_same_slope2$par %>% semi_join(best_sym_no_two_guess_same_slope2)) %>% 
  bind_rows((fit_sym_guess_same_slope2$par %>% semi_join(best_sym_no_same_guess2))) %>% 
  bind_rows((fit_sym_same_guess2$par %>% semi_join(best_sym_no_absent_lapses_no_same_slope2))) %>% 
  bind_rows((fit_sym_same_guess_same_slope2$par %>% semi_join(best_sym_no_absent_lapses_same_slope2))) %>% 
  bind_rows((fit_sym_absent_lapses2$par %>% semi_join(best_sym_absent_lapses_no_same_slope2))) %>% 
  bind_rows((fit_sym_absent_lapses_same_slope2$par %>% semi_join(best_sym_absent_lapses_same_slope2)))


sym_par_s_vs_d_long2 <- sym_par_s_vs_d2 %>% 
  spread(parn, par) 

ggplot() + facet_wrap(subject ~ cond_per_block) +
  geom_point(data = sym_averages_s_vs_d2, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = sym_curves_s_vs_d2, 
            aes(x = x, y = y, color = references)) +
  geom_vline(data = sym_par_s_vs_d_long2,
           aes(xintercept = p1, lty = "p1")) +
    geom_vline(data = sym_par_s_vs_d_long2, 
           aes(xintercept = p1 + p2, lty = "p1 +p2")) +
  theme_grey() + theme(legend.position = "top") 
```

### No two guess same slope zero
```{r fig.height=10, fig.width=15}
fun_sym_no_two_guess_same_slope_zero2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[2] + + (1 - p[2] - p[3]) * pnorm(x, 0, p[1]), 
    function(x, p) p[4] + (1 - p[4] - p[5]) * pnorm(x, 0, p[1]))))

fit_sym_no_two_guess_same_slope_zero2 <- quickpsy(dat2, orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_no_two_guess_same_slope_zero2,
                xmin = -3, xmax = 3,
                parini = list(pini_scale, 
                              pini_lapse, pini_lapse, pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_no_two_guess_same_slope_zero2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_no_two_guess_same_slope_zero2$curves, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

### No two guess same slope zero vs no two guess same slope
```{r}
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_zero2 <- model_selection_lrt(
  fit_sym_no_two_guess_same_slope2$logliks, 
  fit_sym_no_two_guess_same_slope_zero2$logliks) 

sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_zero2 %>%
  semi_join(best_sym_no_two_guess_same_slope2) %>% 
  group_by(best) %>% 
  count()

best_sym_no_two_guess_same_slope_no_zero2 <- sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_zero2 %>% 
  semi_join(best_sym_no_two_guess_same_slope2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

### Add to s vs d
best_sym_no_two_guess_same_slope_zero2 <- sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_zero2 %>% 
  semi_join(best_sym_no_two_guess_same_slope2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "zero")

```

### No two guess same slope s  
```{r fig.height=10, fig.width=15}
fun_sym_no_two_guess_same_slope_s2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[3] + + (1 - p[3] - p[4]) * pnorm(x, p[1], p[2]), 
    function(x, p) p[5] + (1 - p[5] - p[6]) * pnorm(x, p[1], p[2]))))

fit_sym_no_two_guess_same_slope_s2 <- quickpsy(dat2, orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_no_two_guess_same_slope_s2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, 
                              pini_lapse, pini_lapse, pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_no_two_guess_same_slope_s2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_no_two_guess_same_slope_s2$curves, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

### No two guess same slope vs no two guess same slope s
```{r}
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_s2 <- model_selection_lrt(
  fit_sym_no_two_guess_same_slope2$logliks, 
  fit_sym_no_two_guess_same_slope_s2$logliks) 

sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_s2 %>%
  semi_join(best_sym_no_two_guess_same_slope_no_zero2) %>% 
  group_by(best) %>% 
  count()
```

### No two guess same slope d  
```{r fig.height=10, fig.width=15}
fun_sym_no_two_guess_same_slope_d2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[3] + + (1 - p[3] - p[4]) * pnorm(x, p[1], p[2]), 
    function(x, p) p[5] + (1 - p[5] - p[6]) * pnorm(x, -p[1], p[2]))))

fit_sym_no_two_guess_same_slope_d2 <- quickpsy(dat2, orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_no_two_guess_same_slope_d2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, 
                              pini_lapse, pini_lapse, pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_no_two_guess_same_slope_d2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_no_two_guess_same_slope_d2$curves, 
            aes(x = x, y = y, color = references)) +
  theme_grey() + theme(legend.position = "top") 
```

### No two guess same slope vs no two guess same slope d
```{r}
sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_d2 <- model_selection_lrt(
  fit_sym_no_two_guess_same_slope2$logliks, 
  fit_sym_no_two_guess_same_slope_d2$logliks) 

sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_d2 %>%
  semi_join(best_sym_no_two_guess_same_slope_no_zero2) %>% 
  group_by(best) %>% 
  count()

### Add to s vs d
best_sym_no_two_guess_same_slope_no_zero_full2 <- sym_no_two_guess_same_slope_vs_no_two_guess_same_slope_d2 %>% 
  semi_join(best_sym_no_two_guess_same_slope_no_zero2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "full")

```

### No same guess same slope zero
```{r fig.height=10, fig.width=15}
fun_sym_guess_same_slope_zero2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[2] + (1 - 2 * p[2]) * pnorm(x, 0, p[1]), 
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, 0, p[1]))))

fit_sym_guess_same_slope_zero2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_guess_same_slope_zero2,
                xmin = -3, xmax = 3,
                parini = list(pini_scale, 
                              pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_guess_same_slope_zero2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_guess_same_slope_zero2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### No same guess same slope vs no same guess same slope zero
```{r}
sym_guess_same_slope_vs_sym_guess_same_slope_zero2 <- model_selection_lrt(
  fit_sym_guess_same_slope2$logliks, 
  fit_sym_guess_same_slope_zero2$logliks) 

sym_guess_same_slope_vs_sym_guess_same_slope_zero2 %>%
  semi_join(best_sym_no_same_guess2) %>% 
  group_by(best) %>% 
  count()

best_sym_guess_same_slope_no_zero2 <- sym_guess_same_slope_vs_sym_guess_same_slope_zero2 %>% 
  semi_join(best_sym_no_same_guess2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) 


```

### No same guess same slope s
```{r fig.height=18, fig.width=15}
fun_sym_guess_same_slope_s2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]), 
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1], p[2]))))

fit_sym_guess_same_slope_s2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_guess_same_slope_s2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, 
                              pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_guess_same_slope_s2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_guess_same_slope_s2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### No same guess same slope no zero vs no same guess same slope no zero s
```{r}
sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_s2 <- model_selection_lrt(
  fit_sym_guess_same_slope2$logliks, 
  fit_sym_guess_same_slope_s2$logliks) 

sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_s2 %>%
  semi_join(best_sym_guess_same_slope_no_zero2) %>% 
  group_by(best) %>% 
  count()

best_sym_guess_same_slope_no_zero_no_s2 <- sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_s2 %>% 
  semi_join(best_sym_guess_same_slope_no_zero2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) 

best_sym_guess_same_slope_no_zero_s2 <- sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_s2 %>% 
  semi_join(best_sym_guess_same_slope_no_zero2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) 

```

### No same guess same slope d
```{r fig.height=10, fig.width=15}
fun_sym_guess_same_slope_d2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]), 
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, -p[1], p[2]))))

fit_sym_guess_same_slope_d2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_guess_same_slope_d2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, 
                              pini_lapse, pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_guess_same_slope_d2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_guess_same_slope_d2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### No same guess same slope no zero vs no same guess same slope no zero d
```{r}
sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_d2 <- model_selection_lrt(
  fit_sym_guess_same_slope2$logliks, 
  fit_sym_guess_same_slope_d2$logliks) 

sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_d2 %>%
  semi_join(best_sym_guess_same_slope_no_zero2) %>% 
  group_by(best) %>% 
  count()

### Add to s vs d
best_sym_guess_same_slope_no_zero_full2 <- sym_guess_same_slope_no_zero_vs_guess_same_slope_no_zero_d2 %>% 
  semi_join(best_sym_guess_same_slope_no_zero2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "full")

```

### Sym same guess no same slope zero
```{r fig.height=10, fig.width=15}
fun_sym_same_guess_zero2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, 0, p[1]), 
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, 0, p[2]))))

fit_sym_same_guess_zero2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_same_guess_zero2,
                xmin = -3, xmax = 3,
                parini = list(pini_scale, pini_scale, 
                              pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_same_guess_zero2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_same_guess_zero2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Same guess no same slope no zero vs Same guess no same slope zero
```{r}
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_zero2 <- model_selection_lrt(
  fit_sym_same_guess2$logliks, 
  fit_sym_same_guess_zero2$logliks) 

sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_zero2 %>%
  semi_join(best_sym_no_absent_lapses_no_same_slope2) %>% 
  group_by(best) %>% 
  count()

best_sym_same_guess_no_same_slope_no_zero <- sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_zero2 %>% 
  semi_join(best_sym_no_absent_lapses_no_same_slope2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

### Add to s vs d
best_sym_same_guess_no_same_slope_zero2 <- sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_zero2 %>% 
  semi_join(best_sym_no_absent_lapses_no_same_slope2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "zero")

```

### Sym same guess no same slope no zero s
```{r fig.height=10, fig.width=15}
fun_sym_same_guess_no_zero_s2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1], p[2]), 
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1], p[3]))))

fit_sym_same_guess_no_zero_s2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_same_guess_no_zero_s2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, pini_scale, 
                              pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_same_guess_no_zero_s2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_same_guess_no_zero_s2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```


### Same guess no same slope no zero vs Same guess no same slope no zero s
```{r}
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_s2 <- model_selection_lrt(
  fit_sym_same_guess2$logliks, 
  fit_sym_same_guess_no_zero_s2$logliks) 

sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_s2 %>%
  semi_join(best_sym_same_guess_no_same_slope_no_zero) %>% 
  group_by(best) %>% 
  count()

```

### Sym same guess no same slope no zero d
```{r fig.height=10, fig.width=15}
fun_sym_same_guess_no_zero_d2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, p[1], p[2]), 
    function(x, p) p[4] + (1 - 2 * p[4]) * pnorm(x, -p[1], p[3]))))

fit_sym_same_guess_no_zero_d2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_same_guess_no_zero_d2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, pini_scale, 
                              pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_same_guess_no_zero_d2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_same_guess_no_zero_d2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Same guess no same slope no zero vs Same guess no same slope no zero d
```{r}
sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_d2 <- model_selection_lrt(
  fit_sym_same_guess2$logliks, 
  fit_sym_same_guess_no_zero_d2$logliks) 

sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_d2%>%
  semi_join(best_sym_same_guess_no_same_slope_no_zero) %>% 
  group_by(best) %>% 
  count()

### Add to s vs d
best_sym_same_guess_no_same_slope_no_zero_s2 <- sym_same_guess_no_same_slope_no_zero_vs_same_guess_no_same_slope_no_zero_d2 %>% 
  semi_join(best_sym_same_guess_no_same_slope_no_zero) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) %>%  
  mutate(best = "sensory")


```

### Sym same guess same slope zero 
```{r fig.height=10, fig.width=15}
fun_sym_same_guess_same_slope_zero2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[2] + (1 - 2 * p[2]) * pnorm(x, 0, p[1]), 
    function(x, p) p[2] + (1 - 2 * p[2]) * pnorm(x, 0, p[1]))))

fit_sym_same_guess_same_slope_zero2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_same_guess_same_slope_zero2,
                xmin = -3, xmax = 3,
                parini = list(pini_scale, 
                              pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_same_guess_same_slope_zero2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_same_guess_same_slope_zero2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Same guess same slope no zero vs same guess same slope zero
```{r}
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_zero2 <- model_selection_lrt(
  fit_sym_same_guess_same_slope2$logliks, 
  fit_sym_same_guess_same_slope_zero2$logliks) 

sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_zero2 %>%
  semi_join(best_sym_no_absent_lapses_same_slope2) %>% 
  group_by(best) %>% 
  count()

best_sym_same_guess_same_slope_no_zero2 <- sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_zero2 %>% 
  semi_join(best_sym_no_absent_lapses_same_slope2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) 


```

### Sym same guess same slope no zero s
```{r fig.height=10, fig.width=15}
fun_sym_same_guess_same_slope_no_zero_s2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]), 
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]))))

fit_sym_same_guess_same_slope_no_zero_s2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_same_guess_same_slope_no_zero_s2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, 
                              pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_same_guess_same_slope_no_zero_s2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_same_guess_same_slope_no_zero_s2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Same guess same slope no zero vs same guess same slope no zero s
```{r}
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_s2 <- model_selection_lrt(
  fit_sym_same_guess_same_slope2$logliks, 
  fit_sym_same_guess_same_slope_no_zero_s2$logliks) 

sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_s2 %>%
  semi_join(best_sym_same_guess_same_slope_no_zero2) %>% 
  group_by(best) %>% 
  count()

```

### Sym same guess same slope no zero d
```{r fig.height=10, fig.width=15}
fun_sym_same_guess_same_slope_no_zero_d2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, p[1], p[2]), 
    function(x, p) p[3] + (1 - 2 * p[3]) * pnorm(x, -p[1], p[2]))))

fit_sym_same_guess_same_slope_no_zero_d2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_same_guess_same_slope_no_zero_d2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, 
                              pini_lapse),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_same_guess_same_slope_no_zero_d2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_same_guess_same_slope_no_zero_d2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Same guess same slope no zero vs same guess same slope no zero d
```{r}
sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_d2 <- model_selection_lrt(
  fit_sym_same_guess_same_slope2$logliks, 
  fit_sym_same_guess_same_slope_no_zero_d2$logliks) 

sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_d2 %>%
  semi_join(best_sym_same_guess_same_slope_no_zero2) %>% 
  group_by(best) %>% 
  count()

### Add to s vs d
best_sym_same_guess_same_slope_no_zero_full2 <- sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_s2 %>% 
  semi_join(best_sym_same_guess_same_slope_no_zero2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "full")

### Add to s vs d
best_sym_same_guess_same_slope_no_zero_s2 <- sym_same_guess_same_slope_no_zero_vs_same_guess_same_slope_no_zero_s2 %>% 
  semi_join(best_sym_same_guess_same_slope_no_zero2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "sensory")

```

### Absent lapses no same slope zero 
```{r fig.height=10, fig.width=15}
fun_sym_absent_lapses_no_same_slope_zero2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, 0, p[1]), 
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, 0, p[2]))))

fit_sym_absent_lapses_no_same_slope_zero2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_absent_lapses_no_same_slope_zero2,
                xmin = -3, xmax = 3,
                parini = list(pini_scale, pini_scale),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_absent_lapses_no_same_slope_zero2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_absent_lapses_no_same_slope_zero2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Absent lapses no same slope   vs absent lapses no same slope zero 
```{r}
sym_absent_lapses_no_same_slope_vs_absent_lapses_no_same_slope_zero2 <- model_selection_lrt(
  fit_sym_absent_lapses2$logliks, 
  fit_sym_absent_lapses_no_same_slope_zero2$logliks) 

sym_absent_lapses_no_same_slope_vs_absent_lapses_no_same_slope_zero2 %>%
  semi_join(best_sym_absent_lapses_no_same_slope2) %>% 
  group_by(best) %>% 
  count()

```

### Absent lapses no same slope no zero s
```{r fig.height=10, fig.width=15}
fun_sym_absent_lapses_no_same_slope_s2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]), 
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[3]))))

fit_sym_absent_lapses_no_same_slope_s2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_absent_lapses_no_same_slope_s2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, pini_scale),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_absent_lapses_no_same_slope_s2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_absent_lapses_no_same_slope_s2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Absent lapses no same slope no zero vs absent lapses no same slope no zero s
```{r}
sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_s2 <- model_selection_lrt(
  fit_sym_absent_lapses2$logliks, 
  fit_sym_absent_lapses_no_same_slope_s2$logliks) 

sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_s2 %>%
  semi_join(best_sym_absent_lapses_no_same_slope2) %>% 
  group_by(best) %>% 
  count()

best_sym_absent_lapses_no_same_slope_no_zero_no_s2 <- sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_s2 %>% 
  semi_join(best_sym_absent_lapses_no_same_slope2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

### Add to s vs d
best_sym_absent_lapses_no_same_slope_no_zero_s2 <- sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_s2 %>% 
  semi_join(best_sym_absent_lapses_no_same_slope2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "sensory")

```

### Absent lapses no same slope no zero d
```{r fig.height=10, fig.width=15}
fun_sym_absent_lapses_no_same_slope_d2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]), 
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, -p[1], p[3]))))

fit_sym_absent_lapses_no_same_slope_d2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_absent_lapses_no_same_slope_d2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale, pini_scale),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_absent_lapses_no_same_slope_d2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_absent_lapses_no_same_slope_d2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Absent lapses no same slope no zero vs absent lapses no same slope no zero d
```{r}
sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_d2 <- model_selection_lrt(
  fit_sym_absent_lapses2$logliks, 
  fit_sym_absent_lapses_no_same_slope_d2$logliks) 

sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_d2 %>%
  semi_join(best_sym_absent_lapses_no_same_slope2) %>% 
  group_by(best) %>% 
  count()

### Add to s vs d
best_sym_absent_lapses_no_same_slope_no_zero_full2 <- sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_d2 %>% 
  semi_join(best_sym_absent_lapses_no_same_slope2) %>% 
  anti_join(best_sym_absent_lapses_no_same_slope_no_zero_s2, by = c("subject", "cond_per_block")) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "full")

### Add to s vs d
best_sym_absent_lapses_no_same_slope_no_zero_d2 <- sym_absent_lapses_no_same_slope_no_zero_vs_absent_lapses_no_same_slope_no_zero_d2 %>% 
  semi_join(best_sym_absent_lapses_no_same_slope2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "decision")

```


### Absent lapses same slope zero
```{r fig.height=10, fig.width=15}
fun_sym_absent_lapses_same_slope_zero2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, 0, p[1]), 
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, 0, p[1]))))

fit_sym_absent_lapses_same_slope_zero2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_absent_lapses_same_slope_zero2,
                xmin = -3, xmax = 3,
                parini = list(pini_scale),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_absent_lapses_same_slope_zero2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_absent_lapses_same_slope_zero2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Absent lapses same slope no zero vs absent lapses same slope zero
```{r}
sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_zero2 <- model_selection_lrt(
  fit_sym_absent_lapses_same_slope2$logliks, 
  fit_sym_absent_lapses_same_slope_zero2$logliks) 

sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_zero2 %>%
  semi_join(best_sym_absent_lapses_same_slope2) %>% 
  group_by(best) %>% 
  count()

best_absent_lapses_same_slope_no_zero2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_zero2 %>% 
  semi_join(best_sym_absent_lapses_same_slope2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block)

### Add to s vs d
best_absent_lapses_same_slope_zero2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_zero2 %>% 
  semi_join(best_sym_absent_lapses_same_slope2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "zero")

```

### Absent lapses same slope no zero s
```{r fig.height=10, fig.width=15}
fun_sym_absent_lapses_same_slope_no_zero_s2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]), 
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]))))

fit_sym_absent_lapses_same_slope_no_zero_s2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_absent_lapses_same_slope_no_zero_s2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_absent_lapses_same_slope_no_zero_s2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_absent_lapses_same_slope_no_zero_s2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Absent lapses same slope no zero vs absent lapses same slope no zero s
```{r}
sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 <- model_selection_lrt(
  fit_sym_absent_lapses_same_slope2$logliks, 
  fit_sym_absent_lapses_same_slope_no_zero_s2$logliks) 

sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 %>%
  semi_join(best_absent_lapses_same_slope_no_zero2) %>% 
  group_by(best) %>% 
  count()

best_absent_lapses_same_slope_no_zero_no_s2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 %>% 
  semi_join(best_absent_lapses_same_slope_no_zero2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) 


best_absent_lapses_same_slope_no_zero_s2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 %>% 
  semi_join(best_absent_lapses_same_slope_no_zero2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) 


```

### Absent lapses same slope no zero d
```{r fig.height=10, fig.width=15}
fun_sym_absent_lapses_same_slope_no_zero_d2 <-  dat2 %>% 
  distinct(references) %>% 
  bind_cols(tibble(fun = c(
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, p[1], p[2]), 
    function(x, p) 0.01 + (1 - 2 * 0.01) * pnorm(x, -p[1], p[2]))))

fit_sym_absent_lapses_same_slope_no_zero_d2 <- quickpsy(dat2, 
                               orientation, response, 
                grouping = .(subject, references, cond_per_block),
                fun = fun_sym_absent_lapses_same_slope_no_zero_d2,
                xmin = -3, xmax = 3,
                parini = list(pini_origin, pini_scale),
                bootstrap = "none")

ggplot() + facet_wrap(subject ~ cond_per_block, ncol = 6) +
  geom_point(data = fit_sym_absent_lapses_same_slope_no_zero_d2$averages, 
             aes(x = orientation, y = prob, color = references)) +
  geom_line(data = fit_sym_absent_lapses_same_slope_no_zero_d2$curves, 
            aes(x = x, y = y, color = references, lty = "all")) +
  theme_grey() + theme(legend.position = "top") 
```

### Absent lapses same slope no zero vs absent lapses same slope no zero d
```{r}
sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_d2 <- model_selection_lrt(
  fit_sym_absent_lapses_same_slope2$logliks, 
  fit_sym_absent_lapses_same_slope_no_zero_d2$logliks) 

sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_d2 %>%
  semi_join(best_absent_lapses_same_slope_no_zero2) %>% 
  group_by(best) %>% 
  count()


### Add to s vs d
best_absent_lapses_same_slope_no_zero_no_s2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 %>% 
  semi_join(best_absent_lapses_same_slope_no_zero2) %>% 
  filter(best == "first") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "full")

### Add to s vs d
best_absent_lapses_same_slope_no_zero_s2 <- sym_absent_lapses_same_slope_no_zero_vs_absent_lapses_same_slope_no_zero_s2 %>% 
  semi_join(best_absent_lapses_same_slope_no_zero2) %>% 
  filter(best == "second") %>% 
  select(subject, cond_per_block) %>% 
  mutate(best = "sensory")



```


#### Add all best
```{r}
best2 <- best_sym_no_two_guess_same_slope_zero2 %>% 
  bind_rows(best_sym_no_two_guess_same_slope_no_zero_full2) %>% 
  bind_rows(best_sym_guess_same_slope_no_zero_full2) %>% 
  bind_rows(best_sym_same_guess_no_same_slope_zero2) %>%  
  bind_rows(best_sym_same_guess_no_same_slope_no_zero_s2) %>%  
  bind_rows(best_sym_same_guess_same_slope_no_zero_full2) %>% 
  bind_rows(best_sym_same_guess_same_slope_no_zero_s2) %>% 
  bind_rows(best_sym_absent_lapses_no_same_slope_no_zero_s2) %>% 
  bind_rows(best_sym_absent_lapses_no_same_slope_no_zero_full2) %>% 
  bind_rows(best_sym_absent_lapses_no_same_slope_no_zero_d2) %>% 
  bind_rows(best_absent_lapses_same_slope_zero2) %>% 
  bind_rows(best_absent_lapses_same_slope_no_zero_no_s2) %>% 
  bind_rows(best_absent_lapses_same_slope_no_zero_s2) 


sym_averages_s_vs_d_best2 <-  sym_averages_s_vs_d2 %>%
  left_join(best2) 
  
sym_curves_s_vs_d_best2 <- sym_curves_s_vs_d2 %>% 
  left_join(best2)

sym_par_s_vs_d_best2 <- sym_par_s_vs_d2 %>% 
  left_join(best2) 

sym_par_s_vs_d_best_long2 <- sym_par_s_vs_d_best2 %>% 
  select(subject, cond_per_block, par, best, parn) %>% 
  spread(parn, par) 

sym_par_s_vs_d_best_abs2 <- sym_par_s_vs_d_best2 %>% 
              filter(parn == "p1" | parn == "p2") %>% 
              mutate(parn = if_else(parn == "p1", 
                             "Sensory\nbias", "Decisional\nbias"),
                     abs_par = abs(par))

```

### Save data
```{r}
save(sym_averages_s_vs_d_best, file = "logdata/sym_averages_s_vs_d_best2.Rdata")
save(sym_curves_s_vs_d_best, file = "logdata/sym_curves_s_vs_d_best2.RData")
save(sym_par_s_vs_d_best, file = "logdata/sym_par_s_vs_d_best_long2.RData")
save(sym_par_s_vs_d_best_long, file = "logdata/sym_par_s_vs_d_best_abs2.RData")

```



